Authors: Istán Ágoston Vlastimil Dlab Erzsébet Lukács
Publish Date: 1993/12/01
Volume: 81, Issue: 1, Pages: 141-147
Abstract
Certain classes of lean quasihereditary algebras play a central role in the representation theory of semisimple complex Lie algebras and algebraic groups The concept of a lean semiprimary ring introduced recently in 1 is given here a homological characterization in terms of the surjectivity of certain induced maps between Ext1groups A stronger condition requiring the surjectivity of the induced maps between Ext k groups for allk≥1 which appears in the recent work of Cline Parshall and Scott on KazhdanLusztig theory is shown to hold for a large class of lean quasihereditary algebras
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